Find f'(÷) for f(x) = 2 sin z cos x

Q: Determine the derivative with respect to 'x' of: f(x) = Cos (sin x) - sin(cos.x)

A: We know that the derivative of sinx is cosx  And cosx is -sinx

Q: (5x) S sin(x) tan(x) .........

A:

Q: Differentiate f(×) = sin x from first principles

A: Given query is to find the differentiation of sin(x) from the first principal.

Q: 3x2 tan x If f(x) sec x

A:

Q: Find the critical point of the function f(x) = 3x² – 12x Answer:

A: We will find out all the required values.

Q: Differentiate f(x) = tan(6x). Use exact values. f'(x) = %3D

A:

Q: 1 f(x) = x? cosx sin x + x' 4 3.

A: We will simply do the differentiation with respect to x for each term as follows

Q: Find मिव x) e -e e* + eX

A:

Q: Find f'a) for f(x)= =Sinx 1- Cos X %3D

A: We have to find the derivative of the given function.

Q: Determine f " (x) a. f(x) = cot (4x) + csc (x) b. f(x) = sin2 (x) tan(x)

A: Given a. f(x)=cot4x+cscxb. f(x)=sin2xtanx

Q: Let f (x) = sin-1(cosvx). Find f'(x).

A:

Q: Find f'(x) where f(x) sin(cos(4x2 +1))

A: Consider the given function

Q: If fo =sinax find f'x)

A: Finding the derivative of the function using chain rule of differentiation

Q: Let f(x) = 3 cos(x) sin¬(x). Find f' (x). f'(x) =

A:

Q: i need to find the derivative

A: Given that the function is

Q: Let f(x) 3 sin(cos x) = f'(x) =

A: Using chain rule of differentiation.

Q: Find f'(x) for f(x) = sin?x · tan (x² – 3x + 1)5).

A: We will find the derivative.